Chapter 4: Q. 65 (page 195)
In Problems 65–68, construct a polynomial function that might have the given graph. (More than one answer may be possible.)
Short Answer
The possible function is
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Chapter 4: Q. 65 (page 195)
In Problems 65–68, construct a polynomial function that might have the given graph. (More than one answer may be possible.)
The possible function is
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Solve the inequality . Graph the solution set.
In Problems 25–30, use the graph shown to find
(a) The domain and range of each function
(b) The intercepts, if any
(c) Horizontal asymptote, if one exists
(d) Vertical asymptotes, if any
(e) Oblique asymptote, if one exists

The illustration shows the graph of a polynomial function.

(a) Is the degree of the polynomial even or odd?
(b) Is the leading coefficient positive or negative?
(c) Is the function even, odd, or neither?
(d) Why is necessarily a factor of the polynomial?
(e) What is the minimum degree of the polynomial?
(f) Formulate five different polynomial functions whose
graphs could look like the one shown. Compare yours to those of other students. What similarities do you see?
What differences?
True or False. The graph of a rational function may intersect
a horizontal asymptote.
Find the real zeros of f. Use the real zeros to factor f.
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